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A parametrized variational inequality approach to track the solution set of a generalized nash equilibrium problem

机译:追踪广义纳什均衡问题的解决方案集的参数化变分不等式方法

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In this paper, we present a numerical method to describe the solution set of a generalized Nash equilibrium problem (GNEP). Previous approaches show how to reformulate the GNEP as a family of parametric variational inequalities in the special case where the game has shared constraints. We extend this result to generalized Nash problems by means of an umbrella shared constraint approximation of the game. We show the validity of our approach on numerical examples from the literature, and we provide new results that pinpoint the handling of the algorithm's parameters for its implementation. Last but not least, we extend, solve, and discuss an applied example of a generalized Nash equilibrium problem of environmental accords between countries. Crown Copyright (C) 2019 Published by Elsevier B.V. All rights reserved.
机译:在本文中,我们提出了一种描述广义纳什均衡问题的解决方案组(GNEP)的数值方法。 以前的方法展示了如何在游戏共享限制的特殊情况下作为一个参数变异不等式重新重构GNEP。 通过伞的共享约束近似,我们将此结果扩展到广义纳什问题。 我们在文献中显示了我们对数值例子的方法的有效性,我们提供了确定算法处理其实现的参数的新结果。 最后但并非最不重要的是,我们扩展,解决和讨论各国环境符合的广义纳什均衡问题的应用示例。 皇家版权(c)2019由elestvier b.v出版。保留所有权利。

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